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Consider integers m such that both m and 2m are decimal pandigital numbers (A050278). The sequence gives indices of m in A050278.
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%I #8 Oct 30 2018 10:31:02

%S 1,3,7,9,13,15,25,27,31,33,37,39,49,51,55,57,61,63,73,75,79,81,85,87,

%T 153,155,156,157,163,166,177,179,180,181,187,190,193,195,217,219,226,

%U 232,273,275,276,277,283,286,297,299,300,301,307,310,313,315,337

%N Consider integers m such that both m and 2m are decimal pandigital numbers (A050278). The sequence gives indices of m in A050278.

%C The sequence consists of 184320 terms, the last is a(184320) = 1430987 and the largest m = A050278(1430987) = 4938271605 and corresponding 2m = A050278(3265920) = 9876543210 the largest decimal pandigital number.

%Y Cf. A050278, A203987, A204045, A204058.

%K nonn,fini,base

%O 1,2

%A _Zak Seidov_, Jan 10 2012